The angular displacement of a particle is given by θ=ω0t+12αt2, where ω0 and α are constant and ω0=1 rad/sec, α=1.5 rad/sec2. The angular velocity (in rad/s) at time, t=2 sec will be

The angular displacement of a particle is given by θ=ω0t+12αt2, whe

1.	The angular displacement of a particle is given by θ=ω0t+12αt2, where ω0 and α are constant and ω0=1 rad/sec, α=1.5 rad/sec2. The angular velocity (in rad/s) at time, t=2 sec will be
Answer» The angular displacement of a particle is given by $θ = ω_{0} t + \frac{1}{2} α t^{2}$ , where $ω_{0}$ and $α$ are constant and $ω_{0} = 1 rad/sec, α = 1.5 {rad/sec}^{2}$ . The angular velocity $($ in $rad/s)$ at time, $t = 2 sec$ will be

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The angular displacement of a particle is given by θ=ω0t+12αt2, where ω0 and α are constant and ω0=1 rad/sec, α=1.5 rad/sec2. The angular velocity (in rad/s) at time, t=2 sec will be

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